The Tellegen limit is the fundamental electromagnetic stability bound on magnetoelectric media. We show that nonlinear magnetoelectric coupling gives rise to a new Tellegen limit, which we term the nonlinear Tellegen limit. Unlike the linear Tellegen limit, which is fixed by material parameters, the nonlinear Tellegen limit is field-tunable – a static electric or magnetic field drives the system toward electromagnetic instability at a material-specific critical field determined by the magnetic point group symmetry. The approach to this limit is accompanied by a field-tunable Faraday rotation that grows linearly with the applied field and is bounded from above by a universal maximum set by the nonlinear Tellegen limit – beyond which the medium becomes electromagnetically unstable. We demonstrate the nonlinear Tellegen limit and the field-space stability phase diagram in two magnetically ordered material systems – a d-wave altermagnet and an M-type hexagonal ferrite – showing that the symmetry of the magnetic point group governs both the structure of the nonlinear magnetoelectric tensor and the resulting electromagnetic instability.

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